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Sara Foster [3]Sarah L. Foster [1]
  1.  92
    What makes a theory physically “complete”?Andrew Elby, Harvey R. Brown & Sara Foster - 1993 - Foundations of Physics 23 (7):971-985.
    Three claims about what makes a theory “physically complete” are (1) Shimony's assertion that a complete theory says “all there is to say” about nature; (2) EPR's requirement that a complete theory describe all “elements of reality”; and (3) Ballentine and Jarrett's claim that a “predictively complete” theory must obey a condition used in Bell deviations. After introducing “statistical completeness” as a partial formalization of (1), we explore the logical and motivational relationships connecting these completeness conditions. We find that statistical (...)
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  2.  11
    Trauma and loss in the Adult Attachment Interview: Situating the unresolved state of mind classification in disciplinary and social context.Lianne Bakkum, Carlo Schuengel, Sarah L. Foster, R. M. Pasco Fearon & Robbie Duschinsky - 2023 - History of the Human Sciences 36 (3-4):133-157.
    This article examines how ‘trauma’ has been conceptualised in the unresolved state of mind classification in the Adult Attachment Interview, introduced by Main and Hesse in 1990. The unresolved state of mind construct has been influential for three decades of research in developmental psychology. However, not much is known about how this measure of unresolved trauma was developed, and how it relates to other conceptualisations of trauma. We draw on previously unavailable manuscripts from Main and Hesse's personal archive, including various (...)
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    What makes a physical theory “complete”.Andrew Elby, Harvey R. Brown & Sara Foster - 1993 - Foundations of Physics 23 (7):971-985.
  4.  16
    A SQUID No-Go theorem without macrorealism: What SQUID's really tell us about nature. [REVIEW]Sara Foster & Andrew Elby - 1991 - Foundations of Physics 21 (7):773-785.
    Without invoking macrorealism, we derive a contradiction between the quantum mechanical predictions forsquid's and two intuitive conditions. First, we assume that asquid can be measured without significantly disturbing its subsequent macroscopic behavior. Second, we assume a trivial realism condition much weaker than Leggett's macrorealism. Quantum mechanics itself obeys our realism assumption. This proof suggests that althoughsquid experiments cannot rule out macrorealism, they can rule out most theories that allow noninvasive measurements.
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